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Titlebook: Algebra, Geometry and Software Systems; Michael Joswig,Nobuki Takayama Conference proceedings 2003 Springer-Verlag Berlin Heidelberg 2003

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期刊全称Algebra, Geometry and Software Systems
影响因子2023Michael Joswig,Nobuki Takayama
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发行地址latest stuff on mathematical software.Includes supplementary material:
图书封面Titlebook: Algebra, Geometry and Software Systems;  Michael Joswig,Nobuki Takayama Conference proceedings 2003 Springer-Verlag Berlin Heidelberg 2003
影响因子In many fields of modern mathematics specialised scientific software becomes increasingly important. Hence, tremendous effort is taken by numerous groups all over the world to develop appropriate solutions..This book contains surveys and research papers on mathematical software and algorithms. The common thread is that the field of mathematical applications lies on the border between algebra and geometry. Topics include polyhedral geometry, elimination theory, algebraic surfaces, Gröbner bases, triangulations of point sets and the mutual relationship. This diversity is accompanied by the abundance of available software systems which often handle only special mathematical aspects. Therefore the volume‘s other focus is on solutions towards the integration of mathematical software systems. This includes low-level and XML based high-level communication channels as well as general framework for modular systems.
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Distributed Computing for Conglomerate Mathematical Systems,nceptual framework for . mathematical systems which are distributed over the Internet..When implemented, such a framework will support interactive mathematical web content, and it will help augment the functionality of popular computer algebra systems.
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X Window System (X11) und Arbeitsumgebungen. In this sense this paper serves as the sketch of an introduction to polytope theory with a focus on algorithmic aspects. Moreover, computational results are presented to compare Beneath-and-Beyond to other convex hull implementations.
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X Window System (X11) und Arbeitsumgebungen algebraic systems in the presence of “excess” components or other degenerate inputs. The complexity is simply exponential in the dimension and polynomial in the sparse resultant degree. Our perturbation generalizes Canny’s Generalized Characteristic Polynomial (GCP) for the homogeneous case, while
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